| Name | Con | Spectral | Abs Mag | Dist (ly) | Δ Center | X | Y | Z |
|---|---|---|---|---|---|---|---|---|
| GJ 339.3 | Vel | F3/5 V | 1.157 | 161.412 | 374.713 | -20.782 | -158.474 | 22.494 |
| HD 73476 | Pyx | F0 IV/V | 2.603 | 197.140 | 336.472 | -51.963 | -189.554 | 15.215 |
| HD 73900 | Pyx | F3/5 V | 3.058 | 133.620 | 400.100 | -29.593 | -130.110 | 6.995 |
| HD 72936 | Pyx | F3/5 V | 3.348 | 152.004 | 381.777 | -34.690 | -147.897 | 5.285 |
| HD 66308 | Pup | F5 IV/V | 3.599 | 202.156 | 333.938 | -64.880 | -191.295 | -7.822 |
| HD 73121 | Vel | G1 V | 3.649 | 117.957 | 416.326 | -21.747 | -115.931 | 0.657 |
| HD 72834 | Vel | K0/1 III + A/F | 3.731 | 150.401 | 384.820 | -24.824 | -148.316 | -2.438 |
| HD 73217 | Vel | F5 IV/V | 3.743 | 176.513 | 358.714 | -30.186 | -173.911 | -0.433 |
| HD 73301 | Vel | F7 V | 3.862 | 153.130 | 380.975 | -31.042 | -149.900 | 3.775 |
| HD 67556 | Pup | F8 V | 3.87 | 158.309 | 376.606 | -45.488 | -151.510 | -6.006 |
| HD 76668 | Pyx | G1 V | 3.878 | 128.186 | 406.001 | -22.779 | -125.582 | 11.890 |
| HD 75653 | Pyx | F7 V | 4.038 | 136.732 | 397.195 | -27.151 | -133.546 | 11.106 |
| 5542267270964254848 | Pyx | K1 IV | 4.128 | 181.906 | 351.928 | -43.062 | -176.652 | 5.318 |
| 5596589574957336576 | Pup | G2 V | 4.524 | 170.282 | 365.526 | -63.663 | -157.910 | 2.370 |
| 5521657651369417216 | Vel | F7 V | 4.599 | 203.554 | 336.988 | -19.005 | -202.329 | -11.579 |
| HD 75288 | Pyx | G3/5 V | 4.668 | 191.308 | 342.608 | -41.042 | -186.130 | 16.374 |
| HD 78644 | Pyx | G3 V | 4.735 | 162.311 | 373.010 | -24.387 | -159.199 | 20.126 |
| GJ 306.1 | Pup | G5 V | 4.842 | 127.952 | 406.283 | -43.379 | -119.919 | 10.411 |
| HD 62911 | Pup | K0 V | 4.877 | 164.417 | 373.263 | -59.660 | -152.607 | -13.538 |
| HD 77110 | Pyx | G1 V | 4.893 | 200.816 | 333.894 | -38.993 | -195.482 | 24.304 |
| HD 67578 | Pup | G2 V | 4.937 | 176.201 | 359.079 | -61.310 | -165.183 | 0.722 |
| HD 72687 | Pyx | G5 V | 4.971 | 148.301 | 385.929 | -47.836 | -139.523 | 15.402 |
| HD 68785 | Pup | G3 V | 5.016 | 140.692 | 394.609 | -30.874 | -136.978 | -8.763 |
| HD 75519 | Vel | G5 V | 5.026 | 118.655 | 415.778 | -18.545 | -117.086 | 5.024 |
| HD 77417 | Vel | G8 IV | 5.104 | 197.080 | 338.213 | -31.251 | -193.623 | 19.294 |
| HD 82400 | Ant | G5 V | 5.159 | 189.468 | 349.731 | -19.142 | -185.201 | 35.085 |
| HD 73256 | Pyx | G8/K0 V | 5.256 | 119.716 | 414.327 | -37.658 | -112.834 | 13.465 |
| HD 77338 | Pyx | K0 IV | 5.33 | 149.108 | 387.880 | -46.305 | -137.352 | 34.958 |
| 5523749644026190080 | Vel | 5.337 | 199.165 | 339.186 | -20.591 | -198.084 | -1.961 | |
| HD 71835 | Pyx | G8/K0 V | 5.372 | 130.946 | 402.844 | -31.794 | -126.998 | 2.590 |
| HD 73267 | Pyx | K0 V | 5.398 | 163.600 | 369.983 | -41.994 | -157.743 | 10.840 |
| HD 61005 | Pup | G3/5 V | 5.421 | 118.886 | 418.496 | -47.392 | -108.403 | -11.657 |
| HD 76740 | Pyx | F5 V | 5.465 | 122.569 | 411.995 | -32.895 | -116.094 | 21.508 |
| 5545565294753448832 | Pup | K0 | 5.49 | 187.047 | 349.342 | -60.850 | -176.580 | -10.077 |
| 5652765616871308416 | Pyx | G8 V | 5.49 | 123.157 | 413.325 | -40.026 | -112.738 | 29.231 |
| HD 78351 | Pyx | G8 V | 5.57 | 121.204 | 413.344 | -24.042 | -117.185 | 19.483 |
| HD 64640 | Pup | K1 V | 5.713 | 164.008 | 372.384 | -52.775 | -154.829 | -11.835 |
| 5643131592922476544 | Pup | 5.779 | 179.131 | 354.926 | -56.144 | -169.678 | 11.987 | |
| HIP 42344 | Pyx | K0 | 5.8 | 173.586 | 361.813 | -59.272 | -161.278 | 24.636 |
| HD 77058 | Pyx | K1 V | 5.809 | 166.590 | 367.808 | -35.247 | -161.262 | 22.441 |
| 5629458409911661568 | Pyx | G2 | 5.841 | 192.454 | 342.895 | -49.022 | -183.068 | 33.463 |
| HD 81044 | Pyx | K1 V | 5.886 | 127.701 | 408.368 | -22.482 | -122.566 | 27.909 |
| HIP 43170 | Pyx | K 5 V | 5.897 | 200.465 | 333.852 | -54.417 | -191.128 | 26.322 |
| 5539549454319097728 | Pup | 5.907 | 197.321 | 338.776 | -42.031 | -192.510 | -10.328 | |
| 5543301091081832832 | Pup | 5.964 | 174.727 | 359.330 | -49.244 | -167.627 | 2.042 | |
| GJ 9259 | Pup | G8 (IV) | 6.02 | 153.970 | 381.527 | -33.524 | -149.983 | -9.354 |
| 5544078205283825664 | Pup | 6.143 | 157.988 | 377.215 | -42.730 | -151.864 | -8.401 | |
| 5698465202782306432 | Pup | 6.51 | 142.002 | 396.410 | -65.807 | -125.757 | 4.289 | |
| 5542267240910478336 | Pyx | 6.613 | 182.077 | 351.761 | -43.090 | -176.822 | 5.280 | |
| HIP 40569 | Pup | 6.624 | 200.779 | 333.618 | -56.798 | -192.573 | 0.072 | |
| 5622817394038239488 | Vel | 6.695 | 210.993 | 325.803 | -27.928 | -207.653 | 24.833 | |
| 5539580687319404288 | Pup | 6.739 | 211.794 | 324.457 | -43.746 | -206.996 | -9.712 | |
| HIP 45301 | Pyx | K 5 V | 6.781 | 125.678 | 410.724 | -31.813 | -117.474 | 31.333 |
| HIP 42337 | Pyx | K6 | 6.844 | 163.911 | 369.687 | -40.242 | -158.537 | 10.616 |
| 5596310230284257792 | Pup | 6.947 | 155.572 | 379.525 | -55.900 | -145.150 | 2.850 | |
| 5693156623203571584 | Pup | 7.092 | 179.309 | 356.375 | -66.811 | -165.629 | 15.897 | |
| 5644236361589699072 | Pup | 7.19 | 146.653 | 387.798 | -50.527 | -137.428 | 8.120 | |
| HIP 43310 | Pyx | K 7 V | 7.207 | 114.804 | 419.040 | -29.238 | -110.073 | 14.443 |
| 5697571162392176128 | Pup | 7.308 | 123.446 | 413.568 | -55.545 | -110.073 | 6.072 | |
| 5625560263231429248 | Pyx | 7.309 | 149.908 | 384.308 | -27.464 | -146.785 | 13.083 | |
| 5597168291724032512 | Pup | 7.431 | 137.841 | 398.173 | -54.054 | -126.788 | -1.472 | |
| 5640708647248169600 | Pyx | 7.525 | 207.693 | 326.622 | -63.703 | -196.483 | 21.678 | |
| HIP 38236 | Pup | M0 | 7.564 | 153.653 | 382.903 | -52.782 | -143.864 | -11.177 |
| 5621018799174019072 | Vel | 7.605 | 179.608 | 355.701 | -26.264 | -177.151 | 13.617 | |
| HIP 44785 | Pyx | K4 | 7.663 | 133.276 | 403.815 | -39.548 | -122.601 | 34.151 |
| HIP 39470 | Pup | M0 | 7.673 | 144.136 | 390.780 | -44.471 | -136.997 | -5.318 |
| 5626873007093348352 | Pyx | 7.686 | 210.594 | 323.693 | -46.424 | -203.891 | 24.916 | |
| 5548105647657011456 | Pup | 7.745 | 148.504 | 385.963 | -50.578 | -139.524 | 5.246 | |
| HIP 45251 | Pyx | 7.808 | 122.416 | 412.896 | -25.910 | -116.934 | 25.296 | |
| HIP 37272 | Pup | M0 | 7.948 | 144.469 | 394.199 | -62.304 | -130.008 | -9.285 |